Binary Coded Decimal (BCD) to Decimal Converter
Convert bcd to decimal and binary, decimal to bcd
You can input in any of the fields and get equivalent values.
How to Convert BCD to Decimal?
First Split the BCD into nibbles(4 digits)
Write equivalent decimal no for each nibbles
Let's consider an example to Convert (100000110010)BCD binary to decimal
Split BCD into 4 digits as shown: 1000 0011 0010
(1000) becomes 8,(0011) becomes 3,(0010) becomes 2
Combine the decimal digits 832
(100000110010)BCD=(832)10
How To Convert Decimal to BCD?
Write binary nibble for each digit of decimal
Let's consider an example to Convert 236 decimal to BCD
Binary Equivalent for 2 is 0010,Binary Equivalent for 3 is 0011,Binary Equivalent for 6 is 0110
Combine all the binary numbers
(236)10 = (001000110110)BCD
BCD to Decimal to Binary Converter table
BCD | Decimal | Binary |
|---|---|---|
0 | 0 | 0 |
0001 | 1 | 1 |
0010 | 2 | 10 |
0011 | 3 | 11 |
0100 | 4 | 100 |
0101 | 5 | 101 |
0110 | 6 | 110 |
0111 | 7 | 111 |
1000 | 8 | 1000 |
1001 | 9 | 1001 |
00010000 | 10 | 1010 |
00010001 | 11 | 1011 |
00010010 | 12 | 1100 |
00010011 | 13 | 1101 |
00010100 | 14 | 1110 |
00010101 | 15 | 1111 |
00010110 | 16 | 10000 |
00010111 | 17 | 10001 |
00011000 | 18 | 10010 |
00011001 | 19 | 10011 |
00100000 | 20 | 10100 |
00100100 | 24 | 11000 |
01001000 | 48 | 110000 |
01010000 | 50 | 110010 |
01100100 | 64 | 1000000 |
01110101 | 75 | 1001011 |
000100000000 | 100 | 1100100 |
000100101000 | 128 | 10000000 |
001001010101 | 255 | 11111111 |
010100010010 | 512 | 1000000000 |
0001000000100100 | 1024 | 10000000000 |
0010000001001000 | 2048 | 100000000000 |
Decimal to BCD Converter table
Decimal | BCD |
|---|---|
2 to bcd | 0010 |
4 to bcd | 0100 |
5 to bcd | 0101 |
6 to bcd | 0110 |
8 to bcd | 1000 |
10 to bcd | 00010000 |
11 to bcd | 00010001 |
12 to bcd | 00010010 |
13 to bcd | 00010011 |
15 to bcd | 00010101 |
16 to bcd | 00010110 |
18 to bcd | 00011000 |
21 to bcd | 00100001 |
25 to bcd | 00100101 |
31 to bcd | 00110001 |
32 to bcd | 00110010 |
64 to bcd | 01100100 |
128 to bcd | 000100101000 |
256 to bcd | 001001010110 |
Frequently Asked Questions on BCD to Decimal converter
Binary Code decimal is the process of converting decimal numbers into their binary equivalents
Binary Code decimal is the process of converting decimal numbers into their binary equivalents
8421 is also called as BCD code which is expresses in 4 bit binary numbers according to their place value 8421 (2³ 2² 2¹ 2⁰ = 8421).
8421 is also called as BCD code which is expresses in 4 bit binary numbers according to their place value 8421 (2³ 2² 2¹ 2⁰ = 8421).
Write the binary equivalent for each decimal digit and then combine the values.
Write the binary equivalent for each decimal digit and then combine the values.
First Split the BCD into nibbles(4 digits).Then write equivalent decimal no for each nibbles.Finally Combine the decimal numbers.
First Split the BCD into nibbles(4 digits).Then write equivalent decimal no for each nibbles.Finally Combine the decimal numbers.
Binary represents 0 and 1 whereas BCD represents binary code decimal . Binary value is not coded separately whereas BCD value is coded separately. Base value of binary is 2 whereas for BCD is 4. Binary is number system whereas BCD is coding system.
Binary represents 0 and 1 whereas BCD represents binary code decimal . Binary value is not coded separately whereas BCD value is coded separately. Base value of binary is 2 whereas for BCD is 4. Binary is number system whereas BCD is coding system.
BCD is used in clock time and also for displaying alpha numberic values
BCD is used in clock time and also for displaying alpha numberic values
bcd 2421 is also called as Aiken code.It is reflective.
bcd 2421 is also called as Aiken code.It is reflective.
The value of bcd 5421 code for 9.2 is 1100.0010.
The value of bcd 5421 code for 9.2 is 1100.0010.
Decimal Value:15,BCD Value:0001 0101
Decimal Value:15,BCD Value:0001 0101
5211 is actually denoting decimal numbers from 0 to 9 (5+2+1+1=9)
5211 is actually denoting decimal numbers from 0 to 9 (5+2+1+1=9)
